Dynamics of latent voters
arXiv:0811.1464 · doi:10.1103/PhysRevE.79.046107
Abstract
We study the effect of latency on binary-choice opinion formation models. Latency is introduced into the models as an additional dynamic rule: after a voter changes its opinion, it enters a waiting period of stochastic length where no further changes take place. We first focus on the voter model and show that as a result of introducing latency, the average magnetization is not conserved, and the system is driven toward zero magnetization, independently of initial conditions. The model is studied analytically in the mean-field case and by simulations in one dimension. We also address the behavior of the Majority Rule model with added latency, and show that the competition between imitation and latency leads to a rich phenomenology.
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Cited by in corpus (14)
- Dynamics of Majority Rule with Differential Latencies
- Opinion Formation under Antagonistic Influences
- Polarization and Consensus by Opposing External Sources
- Non-Markovian Majority-Vote model
- Voter Model with Time dependent Flip-rates
- A model of competition among more than two languages
- Curvature-driven growth and interfacial noise in the voter model with self-induced zealots
- Spontaneous Opinion Swings in the Voter Model with Latency
- Delayed interactions in the noisy voter model through the periodic polling mechanism
- Opinion inertia and coarsening in the Persistent Voter model
- Time-delay Induced Dimensional Crossover in Voter Model
- Coarsening in the Persistent Voter Model: analytical results
- Reputation-Driven Voting Dynamics
- Latent Voter Model on Locally Tree-Like Random Graphs